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Navigation NAU 102 Lesson 6. Position, Distance & Direction Where am I? How far is it? Which way?

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Presentation on theme: "Navigation NAU 102 Lesson 6. Position, Distance & Direction Where am I? How far is it? Which way?"— Presentation transcript:

1 Navigation NAU 102 Lesson 6

2 Position, Distance & Direction Where am I? How far is it? Which way?

3 Position Shown relative to fixed object. E.g. 1 nm north of Chesapeake light

4 Position Shown by Lat/Long. (e.g. 36° 50.6’N 075° 31.2’W)

5 Position Plotting Lat/Long.

6 Position

7

8

9 Loran Hyperbolic system Long Range Navigation Based on time differences in received signals from Master and Secondary stations. Results in hyperbolic lines of position (LOP’s)

10 Loran

11 Components Master transmitting station Two or more Secondary stations Shipboard antenna and receiver Loran charts

12 Loran Chains

13 LORAN TERMINATED! U.S. LORAN operation has been terminated by the Department of Homeland Security Termination commenced on February 8, 2010 and continued through August 2010 Canadian LORAN operations have also terminated on both coasts The USCG has eliminated LORAN questions on license exams.

14 Loran Time Differences are displayed on a shipboard receiver.

15 Position Symbols DR position – half circle R-fix Visual fix – circle Electronic fix – Triangle Running fix – circle labeled “R-fix” Estimated position – square

16 Direction Different ways to measure/state direction. True direction – angle from true north (°T) Magnetic direction – angle from magnetic north (°M) Relative direction – angle from ship’s heading (°R)

17 Direction Direction is stated in degrees or points. e.g. 045°T vs. North East e.g. 315°R vs. 2 points to port

18

19 Direction Degrees N = 000° Counted clockwise from the reference line. E = 090° S = 180° W = 270° Stated in 3 digits

20 Direction 32 points in a circle 11.25° = 1 point Points

21 Direction N = 0 pts = 000° Cardinal Points E = 8 pts = 090° S = 16 pts = 180° W = 24 pts = 270° Boxing the Compass

22 Direction NE = 4 pts = 045° Intercardinal Points SE = 12 pts = 135° SW = 20 pts = 225° NW = 28 pts = 315° Midway between cardinal points

23 Direction NNE = 2 pts = 022.5° ENE = 6 pts = 067.5° ESE = 10 pts = 112.5° SSE = 14 pts = 157.5° Halfway between cardinal & intercardinal NNW = 30 pts = 347.5° WNW = 26 pts = 292.5° WSW = 22 pts = 247.5° SSW = 18 pts = 202.5 ° Stated cardinal then intercardinal

24 Direction Remaining points N by E = 1 pt = 011.25° Nearest cardinal or intercardinal point by the next cardinal point NE by N = 3 pts = 033.75° NE by E = 5 pts = 056.25° E by N = 7 pts = 078.75° Etc., etc.

25 Direction Relative directions can be stated by degrees or points. e.g. 045° R or 4 points to stbd e.g. 315° R or 4 points to port

26 Direction Bearing Stated True, Magnetic or Relative Direction of one object to another e.g. stbd beam, fine on port bow, stbd quarter, 2 points abaft the beam, etc. Can be in Degrees, Points or Words

27 Direction

28 Bearing “To” vs. “From” A to B = 060°T A from B = 240°T

29 Direction You can convert between relative and true bearings. Relative Bearing + Ship’s Heading = True Bearing

30 Direction R + S = T R = T – S And S = T - R

31 Direction Example You are on course 170° T and you sight a vessel abeam to starboard. What is the true bearing of the vessel? R + S = T 90° + 170° = 260° T

32 Direction Example You are on course 250° T and on radar you detect a vessel at 125° T. At what is the relative bearing to the vessel?

33 Direction R = 125° - 250° = -125° R -125° R ??? 360° - 125° R = 235° R You are on course 250° T and on radar you detect a vessel at 125° T. At what is the relative bearing to the vessel? R = T - S If < 0, add 360°

34 Distance Measured using latitude scale on a Mercator projection chart. Use the scale at the mid-latitude of what you are measuring.

35 Distance

36 Introduction to Navigation Questions?


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